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You are to submit your completed MATLAB code and a short written report through the Blackboard upload facility as a single zip ?le. This zip ?le should consist of your ?nite volume function M-?le, together with any other supporting function M-?les, and a script M-?le that generates the results presented in your report. The report itself should be no more than about ten pages, and should present and discuss the results of your investigation.
Additionally, everyone must submit a separate statement of contribution outlining, in your opinion, what each group member contributed to the assignment. It is expected that each group member will contribute in some signi?cant way to all aspects of the assignment: theoretical development, coding, testing, and report writing/proofreading. Individuals who fail to contribute satisfactorily to the group e?ort may be given a lower overall mark.
Problem 1: What are the different methods that can be used to solve a differential equation? Please provide a numbered list. Problem 2: For a first order linear d
how can write a program to make a marksheet of 6 subjects?
Operators: There are in general two types of operators: unary operators that operate on a single value or operand; and binary operators, that operate on two values or operands
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Expressions: The Expressions can be formed using values, variables which have already been formed, operators, parentheses, and built-in functions. For numbers, these can invol
Functions which return More than one Value: Functions which return one value have one output argument. The Functions which return more than one value should rather have more t
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A filter described by the equation: y(n) = x(n) + x(n-1) + 0.9 y(n-1) - 0.81 y(n-2) (a) Find the transfer function H(z) for the filter and find the poles and zeros of the fil
Do you have expert who can solve chemical engineering thermodynamics chemical equilibrium MATLAB coding?
This problem is intended to demonstrate some problems that can arise from the finite precision of numerical calculations performed with computers. We will do this by approximating
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